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Correct

24Size

This is the leading solution.
Test

Code Input and Output

1

Pass

%% P = [1 0; 1 2]; m1 = eye(2); m2 = ones(2); M_correct = [1 0 0 0; 0 1 0 0; 1 0 1 1; 0 1 1 1]; assert(isequal(patchworkMatrix(P,m1,m2),M_correct))

ans = [2x2 double] [2x2 double] [2x2 double]

2

Pass

%% P = 2-eye(4); m1 = eye(2); m2 = ones(2); M_correct = [1 0 1 1 1 1 1 1; 0 1 1 1 1 1 1 1; 1 1 1 0 1 1 1 1; 1 1 0 1 1 1 1 1; 1 1 1 1 1 0 1 1; 1 1 1 1 0 1 1 1; 1 1 1 1 1 1 1 0; 1 1 1 1 1 1 0 1]; assert(isequal(patchworkMatrix(P,m1,m2),M_correct))

ans = [2x2 double] [2x2 double] [2x2 double]

3

Pass

%% P = [2 3 2 3]; m1 = 1; m2 = 2; m3 = 3; M_correct = [2 3 2 3]; assert(isequal(patchworkMatrix(P,m1,m2,m3),M_correct))

ans = [0] [1] [2] [3]

4

Pass

%% P = [6 5; 4 3; 2 1]; m1 = rand(2,3); m2 = rand(2,3); m3 = rand(2,3); m4 = rand(2,3); m5 = rand(2,3); m6 = rand(2,3); M_correct = [m6 m5; m4 m3; m2 m1]; assert(isequal(patchworkMatrix(P,m1,m2,m3,m4,m5,m6),M_correct))

ans = Columns 1 through 6 [2x3 double] [2x3 double] [2x3 double] [2x3 double] [2x3 double] [2x3 double] Column 7 [2x3 double]

5

Pass

%% P = zeros(2); m1 = rand(3,2); m2 = rand(3,2); m3 = rand(3,2); m4 = rand(3,2); m5 = rand(3,2); m6 = rand(3,2); M_correct = zeros(6,4); assert(isequal(patchworkMatrix(P,m1,m2,m3,m4,m5,m6),M_correct))

ans = Columns 1 through 6 [3x2 double] [3x2 double] [3x2 double] [3x2 double] [3x2 double] [3x2 double] Column 7 [3x2 double]

6

Pass

%% P = []; m = cell(100); assert(isempty(patchworkMatrix(P,m{:})))

ans = Columns 1 through 16 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 17 through 32 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 33 through 48 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 49 through 64 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 65 through 80 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 81 through 96 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 97 through 112 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 113 through 128 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 129 through 144 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 145 through 160 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 161 through 176 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 177 through 192 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 193 through 208 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 209 through 224 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 225 through 240 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 241 through 256 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 257 through 272 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 273 through 288 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 289 through 304 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 305 through 320 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 321 through 336 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 337 through 352 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 353 through 368 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 369 through 384 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 385 through 400 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 401 through 416 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 417 through 432 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 433 through 448 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 449 through 464 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 465 through 480 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 481 through 496 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 497 through 512 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 513 through 528 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 529 through 544 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 545 through 560 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 561 through 576 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 577 through 592 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 593 through 608 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 609 through 624 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 625 through 640 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 641 through 656 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 657 through 672 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 673 through 688 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 689 through 704 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 705 through 720 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 721 through 736 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 737 through 752 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 753 through 768 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 769 through 784 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 785 through 800 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 801 through 816 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 817 through 832 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 833 through 848 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 849 through 864 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 865 through 880 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 881 through 896 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 897 through 912 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 913 through 928 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 929 through 944 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 945 through 960 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 961 through 976 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 977 through 992 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 993 through 1008 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1009 through 1024 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1025 through 1040 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1041 through 1056 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1057 through 1072 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1073 through 1088 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1089 through 1104 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1105 through 1120 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1121 through 1136 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1137 through 1152 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1153 through 1168 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1169 through 1184 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1185 through 1200 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1201 through 1216 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1217 through 1232 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1233 through 1248 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1249 through 1264 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1265 through 1280 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Columns 1281 through 1296 [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] [] Colum...